Optimised backward pass for 1D max pooling
| Type | Intent | Optional | Attributes | Name | ||
|---|---|---|---|---|---|---|
| class(array_type), | intent(in) | :: | this | |||
| real(kind=real32), | intent(in), | dimension(:,:) | :: | upstream_grad | ||
| real(kind=real32), | intent(out), | dimension(:,:) | :: | output |
pure subroutine get_partial_maxpool1d_val(this, upstream_grad, output) !! Optimised backward pass for 1D max pooling implicit none ! Arguments class(array_type), intent(in) :: this real(real32), dimension(:,:), intent(in) :: upstream_grad real(real32), dimension(:,:), intent(out) :: output ! Local variables integer :: i, m, s, p integer :: base_idx, max_idx, out_idx, input_h real(real32) :: pool_max, grad_val integer, dimension(3) :: input_shape integer, dimension(1) :: pool_size, stride input_shape = [ this%left_operand%shape, size(this%val, dim=2) ] pool_size(1) = this%adj_ja(1,1) stride(1) = this%adj_ja(1,2) input_h = input_shape(1) output = 0._real32 do concurrent(s = 1:input_shape(3), m = 1:this%shape(2), & i = 1:this%shape(1)) ! Compute indices once base_idx = (i - 1) * stride(1) + (m - 1) * input_h out_idx = i + (m - 1) * this%shape(1) grad_val = upstream_grad(out_idx, s) ! Find max value location - initialise with first element max_idx = base_idx + 1 pool_max = this%left_operand%val(max_idx, s) ! Search remaining elements for max do p = 1, pool_size(1) - 1 if(this%left_operand%val(base_idx + p + 1, s) .gt. pool_max)then pool_max = this%left_operand%val(base_idx + p + 1, s) max_idx = base_idx + p + 1 end if end do ! Assign gradient to max location output(max_idx, s) = output(max_idx, s) + grad_val end do end subroutine get_partial_maxpool1d_val